Mathematics
Grade-1
Easy
Question
Maya kept 6 books in the first row of the cupboard,8 books in the second row, 3 books in the last row. How many books did she keep in all?
_____ + _____ + _____ = _____
- 6 + 8 + 3 = 17
- 6 + 8 + 3 = 15
- 6 + 8 + 3 = 16
- 6 + 8 + 3 = 18
The correct answer is: 6 + 8 + 3 = 17
Related Questions to study
Mathematics
Find the unknown numbers:-
8 + ____ = 13 + 8
Find the unknown numbers:-
8 + ____ = 13 + 8
MathematicsGrade-1
Mathematics
Find the sum of three addends
6 + 6 + 4 = ____
Find the sum of three addends
6 + 6 + 4 = ____
MathematicsGrade-1
Mathematics
Find the missing addend.
8 + 5 + ___ = 15
Find the missing addend.
8 + 5 + ___ = 15
MathematicsGrade-1
Mathematics
Maya has 6 red pencils,4 blue pencils,3 green pencils. How many pencils are there in total?
6 + 4 + 3
Maya has 6 red pencils,4 blue pencils,3 green pencils. How many pencils are there in total?
6 + 4 + 3
MathematicsGrade-1
Mathematics
Which two numbers are added with 8 to make 14?
___ + ____ + 8 = 14
Which two numbers are added with 8 to make 14?
___ + ____ + 8 = 14
MathematicsGrade-1
Mathematics
A cake shop sells 9 croissants on Monday, 6 on Tuesday, and 5 on Wednesday. How many croissants were sold in three days?
_______ + _______ + _______ = ________
A cake shop sells 9 croissants on Monday, 6 on Tuesday, and 5 on Wednesday. How many croissants were sold in three days?
_______ + _______ + _______ = ________
MathematicsGrade-1
Mathematics
Help Shan find the missing number:-
![](data:image/png;base64,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)
Help Shan find the missing number:-
![](data:image/png;base64,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)
MathematicsGrade-1
Mathematics
Which two numbers are added with 5 to make 12?
___ + ___ + 5 = 12
Which two numbers are added with 5 to make 12?
___ + ___ + 5 = 12
MathematicsGrade-1
Mathematics
Which addends make the sum 20?
Which addends make the sum 20?
MathematicsGrade-1
Mathematics
6, 3 and 4 makes
6, 3 and 4 makes
MathematicsGrade-1
Mathematics
Which equation shown below is true?
Which equation shown below is true?
MathematicsGrade-1
Mathematics
There are 6 oranges,5 apples 9 pears in the basket. How many are there in total?
6 + 5 + 9 = _____
There are 6 oranges,5 apples 9 pears in the basket. How many are there in total?
6 + 5 + 9 = _____
MathematicsGrade-1
Mathematics
Which addends make the sum 10
Which addends make the sum 10
MathematicsGrade-1
Mathematics
I am the number 4. When I add with 2 & 5, what is the result?
I am the number 4. When I add with 2 & 5, what is the result?
MathematicsGrade-1
Mathematics
Find the missing addends.
![](data:image/png;base64,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)
Find the missing addends.
![](data:image/png;base64,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)
MathematicsGrade-1